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Ninth Conference on Stochastic Processes and their Applications, Evanston, Illinois, 6–10 August 1979
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References
1
1.Iglehart, D. L. (1975) Conditioned limit theorems for random walks. In Stochastic Processes and Related Topics, ed. Puri, N. L., Academic Press, New York, 167–194.Google Scholar
2
2.Kao, P. (1976) Conditioned Limit Theorems in Queueing Theory. , Dept. of Operations Research, Stanford Univ.Google Scholar
3
3.Kaigh, W. D. (1976) An invariance principle for random walk conditioned by a late return to zero. Ann. Prob.4, 115–121.CrossRefGoogle Scholar
4
4.Hooghiemstra, G. (1979) Brownian Excursion and Limit Theorems in the M/G/1 Queue. , University of Utrecht.Google Scholar
5
5.Vervaat, W. (1979) A relation between Brownian bridge and Brownian excursion. Ann. Prob.7, 143–149.Google Scholar
6
6.Durrett, R. (1977) Conditional limit theorems for random walks with negative drift. Report, Department of Math., UCLA.Google Scholar
7
7.Afanas'ev, V. I. (1979) Conditioned stable random walk with a negative drift (Russian). Teor. Verojatnost. i Primen.24, 191–198.Google Scholar